Abstract
Fixpoints are an important ingredient in semantics, abstract interpretation and program logics. Their addition to a logic can add considerable expressive power. One general issue is how to define proof systems for such logics. Here we examine proof systems for modal logic with fixpoints [4]. We present a tableau proof system for checking validity of formulas which uses names to keep track of unfoldings of fixpoint variables as devised in [7]. © Colin Stirling.
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CITATION STYLE
Stirling, C. (2013). A proof system with names for modal mu-calculus. In Electronic Proceedings in Theoretical Computer Science, EPTCS (Vol. 129, pp. 18–29). https://doi.org/10.4204/EPTCS.129.2
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